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Theory and Modern Applications

Table 3 Parameter values used in system (6)

From: Fractional optimal control in transmission dynamics of West Nile virus model with state and control time delay: a numerical approach

Parameter

Value

Parameter

Value

\(\mu _{H}^{\alpha }\)

\(((3.91\times 10^{-5})^{\alpha } - 0.005^{\alpha })\)

\(d_{H}^{\alpha }\)

\(((5\times 10^{-5})^{\alpha } - 0.015^{\alpha })\)

\(\mu _{B}^{\alpha }\)

\((0.0001^{\alpha } - 0.0003^{\alpha })\)

\(d_{B}^{\alpha }\)

\((0.06^{\alpha } - 0.2^{\alpha })\)

\(\mu _{M}^{\alpha }\)

\((0.016^{\alpha } - 0.07^{\alpha })\)

\(\lambda _{M}^{\alpha }\)

\((51.1\times 10^{-3})^{\alpha }\)

\(\lambda _{B}^{\alpha }\)

\(2.1^{\alpha }\)

\(\lambda _{H}^{\alpha }\)

\((5\times 10^{-2})^{\alpha }\)

\(d_{I}^{\alpha }\)

\((d_{H}+10^{-5})^{\alpha }\)

\(\varPsi _{B}^{\alpha }\)

\((5.2\times 10^{-2})^{\alpha }\)

\(\beta _{1}^{\alpha }\)

\(0.4^{\alpha }\)

\(\beta _{2}^{\alpha }\)

\(0.1^{\alpha }\)

\(\beta _{3}^{\alpha }\)

\((10^{-2})^{\alpha }\)

\(b^{\alpha }\)

\(3^{\alpha }\)

\(\alpha _{\omega }^{\alpha }\)

\(0.1^{\alpha }\)

\(r^{\alpha }\)

\((2\times 10^{-4})^{\alpha }\)

\(\tau ^{\alpha }\)

\(0.05^{\alpha }\)

\(\gamma ^{\alpha }\)

\((9\times 10^{-4})^{\alpha }\)